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March 16, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force. 1) The orbit of every planet is an ellipse with the sun at one of the two foci. 2) A line joining a planet and the sun sweeps out equal areas during equal intervals of time. 3) The square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit. Philosophiæ Naturalis Principia Mathematica. Kepler’s work proved to be a stable foundation for Newton’s law of universal...

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March 16, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force. 1) The orbit of every planet is an ellipse with the sun at one of the two foci. 2) A line joining a planet and the sun sweeps out equal areas during equal intervals of time. 3) The square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit. Philosophiæ Naturalis Principia Mathematica. Kepler’s work proved to be a stable foundation for Newton’s law of universal...
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n1rd | n1rd.wordpress.com Reviews

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March 16, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force. 1) The orbit of every planet is an ellipse with the sun at one of the two foci. 2) A line joining a planet and the sun sweeps out equal areas during equal intervals of time. 3) The square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit. Philosophiæ Naturalis Principia Mathematica. Kepler’s work proved to be a stable foundation for Newton’s law of universal...

INTERNAL PAGES

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The Golden Ratio | n1rd

https://n1rd.wordpress.com/2011/02/11/golden-ratio

February 11, 2011. When each digit of Fibonacci’s Number is divided by the digit preceding it, it forms the sequence 1/1, 1/2, 2/3, 3/5, 5/8, 8/13, 13/21 and so on. When a significant number of these fractions are evaluated, the result begins to approach and settle around the irrational number phi, also designated the ‘Golden Ratio’. External links and references:. Overview: http:/ goldennumber.net/neophite.htm. Fibonacci Number: http:/ en.wikipedia.org/wiki/Fibonacci number. Http:/ jwilson.coe.u...Enter...

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Irrational Numbers and Infinity | n1rd

https://n1rd.wordpress.com/2011/02/04/irrational_infinity

Irrational Numbers and Infinity. February 4, 2011. Just as the set of rational numbers is infinite (as is that of complex numbers), so is the set of irrational numbers. There are a few well known examples, like 2 and π, but actually, the square root of any non-perfect square is an irrational number there are many proofs that prove the square root of a non-perfect square to be irrational, one example of which is r=p 2/q 2 . Irrational Numbers: http:/ en.wikipedia.org/wiki/Irrational number. You are commen...

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An Informational Blurb on Ancient Egyptian Hieroglyphic Numerals | n1rd

https://n1rd.wordpress.com/2011/01/28/hieroglyphic_numbers

An Informational Blurb on Ancient Egyptian Hieroglyphic Numerals. January 28, 2011. Egyptian Numerals http:/ en.wikipedia.org/wiki/Egyptian numerals. Egyptian Numerals http:/ www-gap.dcs.st-and.ac.uk/ history/HistTopics/Egyptian numerals.html. Egyptian Mathematics http:/ www-gap.dcs.st-and.ac.uk/ history/HistTopics/Egyptian mathematics.html. Egyptian Mathematics and the Pyramids http:/ mathsforeurope.digibel.be/pyramids.htm. From → Math History. Leave a Reply Cancel reply. Enter your comment here.

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March | 2011 | n1rd

https://n1rd.wordpress.com/2011/03

Archive for March, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force on. March 16, 2011. Cartesian Planes and Euclidean Spaces on. March 9, 2011. Planetary Motion and Universal Gravitation on. March 6, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force. Cartesian Planes and Euclidean Spaces. Planetary Motion and Universal Gravitation. Standing on the Shoulders of Giants: How the Struggle to Solve the Quintic Affected Modern Mathematics.

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The Laws of Kepler and Newton and How They Relate to the Centripetal Force | n1rd

https://n1rd.wordpress.com/2011/03/16/centripetal_force

The Laws of Kepler and Newton and How They Relate to the Centripetal Force. March 16, 2011. 1) The orbit of every planet is an ellipse with the sun at one of the two foci. 2) A line joining a planet and the sun sweeps out equal areas during equal intervals of time. 3) The square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit. Philosophiæ Naturalis Principia Mathematica. Kepler’s work proved to be a stable foundation for Newton’s law of universal...

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historyofmath.wordpress.com historyofmath.wordpress.com

Newton and Leibniz | history of math

https://historyofmath.wordpress.com/2011/10/20/newton-and-leibniz

A Math History blog. The Development of the Calculus. Swiss Mathematicians of the 18th Century →. October 20, 2011. Isaac Newton was born in 1642/3 in Woolsthorpe, England. The doubled year of birth is related to the gradual adoption of the Gregorian calendar. 8216; work on algebra. In 1665, Cambridge University shut down due to an outbreak of plague in England. Newton returned to his family home in Woolsthorpe, Lincolnshire. The lengths of curves and the maxima and minima of functions. Newton’s. Newton&...

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The History of Algebra | history of math

https://historyofmath.wordpress.com/2011/02/08/the-history-of-algebra

A Math History blog. Applications from the Ancient World. Italian Mathematics of the 16th Century →. The History of Algebra. February 8, 2011. I wrote a few posts back in October of 2008 about the history of algebra and the transmission of Hindu and Arab knowledge to Europe. October 24, 2008 by richbeveridge. Abu Ja’far Muhammad ibn Musa Al-Khwarizmi was an Arab mathematician who lived and worked in Baghdad during the 8. The Compendious Book on Calculation by Completion and Balancing. Or, in English,.

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Applied Mathematics and the Heavenly Bodies | history of math

https://historyofmath.wordpress.com/2011/02/22/applied-mathematics-and-the-heavenly-bodies

A Math History blog. Italian Mathematics of the 16th Century. French Mathematics of the 17th century →. Applied Mathematics and the Heavenly Bodies. February 22, 2011. Before we leave the time period of the early 16th century, I think it would be helpful to recognize three very important astronomer/mathematicians of that time –. In 1543, as Copernicus was dying, his ideas were published as the book. De revolutionibus orbium coelestium. Although Copernicus was correct in his assertion that the earth revol...

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Representing Numbers | history of math

https://historyofmath.wordpress.com/2011/01/20/representing-numbers-2

A Math History blog. The Pythagoreans →. January 20, 2011. The way different cultures have chosen to represent numbers can be a very interesting topic. Many people forget that, like our English language, the base-ten place value system is a somewhat arbitrary cultural choice that we have made as a system to represent quantity. Other cultures use a variety of strategies to represent quantity. Our system is a Base 10 place value system which was also used by the ancient Hindu and Chinese cultures. You can ...

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richbeveridge2 | history of math

https://historyofmath.wordpress.com/author/richbeveridge2

A Math History blog. Mathematics in the Late 19th Century. November 16, 2011. The Rise of Engineering and Applied Mathematics The 19th century saw an explosion of applied mathematics as the industrial revolution took hold throughout Europe. An example of this is the development of the École Polytechnique in Paris. Galois had actually … Continue reading →. Mathematics in the Early 19th Century. November 15, 2011. Swiss Mathematicians of the 18th Century. November 3, 2011. Mathematics of the Enlightenment.

historyofmath.wordpress.com historyofmath.wordpress.com

September | 2011 | history of math

https://historyofmath.wordpress.com/2011/09

A Math History blog. Monthly Archives: September 2011. The Development of the Calculus. September 29, 2011. After the advent of Descartes’ analytic geometry, mathematicians had a lot of algebraic representations of geometric curves to analyze. Victor Katz, in his textbook A History of Mathematics, lays out the quantities that interested mathematicians in relation to curves in … Continue reading →. Mathematics of the Enlightenment. Mathematics in the Late 19th Century. Mathematics in the Early 19th Century.

historyofmath.wordpress.com historyofmath.wordpress.com

Mathematics in the Early 19th Century | history of math

https://historyofmath.wordpress.com/2011/11/15/mathematics-in-the-early-19th-century

A Math History blog. Swiss Mathematicians of the 18th Century. Mathematics in the Late 19th Century →. Mathematics in the Early 19th Century. November 15, 2011. Carl Friedrich Gauss (1777-1855) was a German mathematician whose talents were comparable to those of Euler. Much of Gauss’ reputation was based on his monumental 1801 work called. Which controls most of the computer security systems in the world. Gauss became interested in astronomy. The Italian astronomer Piazzi had discovered a small plane...

historyofmath.wordpress.com historyofmath.wordpress.com

The Development of the Calculus | history of math

https://historyofmath.wordpress.com/2011/09/29/the-development-of-the-calculus

A Math History blog. French Mathematics of the 17th century. Newton and Leibniz →. The Development of the Calculus. September 29, 2011. After the advent of Descartes’ analytic geometry, mathematicians had a lot of algebraic representations of geometric curves to analyze. Victor Katz, in his textbook. A History of Mathematics. Lays out the quantities that interested mathematicians in relation to curves in the plane – arc length, the tangent line (and subtangent. The normal line (and subnormal. Finding the...

historyofmath.wordpress.com historyofmath.wordpress.com

Swiss Mathematicians of the 18th Century | history of math

https://historyofmath.wordpress.com/2011/11/03/swiss-mathematicians-of-the-18th-century

A Math History blog. Mathematics in the Early 19th Century →. Swiss Mathematicians of the 18th Century. November 3, 2011. The Bernoullis fled, eventually ending up in Switzerland. Two of Nicolaus Bernoulli’s ten children became famous mathematicians – Jacob. Jacob taught at the University of Basel when his brother Johann (who was twelve years younger) attended school there. Jacob traveled to France, the Netherlands and England before returning to Basel in 1683 to teach at the University until his dea...

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November | 2011 | history of math

https://historyofmath.wordpress.com/2011/11

A Math History blog. Monthly Archives: November 2011. Mathematics in the Late 19th Century. November 16, 2011. The Rise of Engineering and Applied Mathematics The 19th century saw an explosion of applied mathematics as the industrial revolution took hold throughout Europe. An example of this is the development of the École Polytechnique in Paris. Galois had actually … Continue reading →. Mathematics in the Early 19th Century. November 15, 2011. Swiss Mathematicians of the 18th Century. November 3, 2011.

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March 16, 2011. The Laws of Kepler and Newton and How They Relate to the Centripetal Force. 1) The orbit of every planet is an ellipse with the sun at one of the two foci. 2) A line joining a planet and the sun sweeps out equal areas during equal intervals of time. 3) The square of the orbital period of a planet is directly proportional to the cube of the semi-major axis of its orbit. Philosophiæ Naturalis Principia Mathematica. Kepler’s work proved to be a stable foundation for Newton’s law of universal...

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